| Literature DB >> 33225115 |
Habte Tadesse Likassa1, Wen Xain2, Xuan Tang2, Gizachew Gobebo1.
Abstract
In this study, predictive models are proposed to accurately estimate the confirmed cases and deaths due to of Corona virus 2019 (COVID-19) in Africa. The study proposed the predictive models to determine the spatial and temporal pattern of COVID 19 in Africa. The result of the study has shown that the spatial and temporal pattern of the pandemic is varying across in the study area. The result has shown that cubic model is best outperforming compared to the other six families of exponentials ( R 2 = 0.996 , F = 538.334 , D F 1 = 3 , D F 1 = 7 , b 1 = 13691.949 , b 2 = - 824.701 , b 1 = 12.956 ) . The adopted cubic algorithm is more robust in predicting the confirmed cases and deaths due to COVID 19. The cubic algorithm is more superior to the state of the art of the works based on the world health organization data. This also entails the best way to mitigate the expansion of COVID 19 is through persistent and strict self-isolation. This pandemic will sustain to grow up, and peak to the highest for which a strong care and public health interventions practically implemented. It is highly recommended for Africans must go beyond theory preparations implementations practically through the public interventions. .Entities:
Keywords: COVID 19; Mitigation mechanisms and transmission; Prediction models
Year: 2020 PMID: 33225115 PMCID: PMC7670905 DOI: 10.1016/j.idm.2020.10.015
Source DB: PubMed Journal: Infect Dis Model ISSN: 2468-0427
Fig. 1The Spatial distribution of COVID 19 Worldwide based on the Confirmed Cases.
Fig. 2The Spatial distribution of COVID 19 based on Confirmed Cases in Africa.
Fig. 3Best fitting of the model to the data of cumulative confirmed cases between 27, January 2020 and 3, April 2020.
Performance of Confirmed Cases of COVID 19 using various approaches.
| Models Summary along with the Parameter Estimates | ||||||
|---|---|---|---|---|---|---|
| Dependent Variable: Confirmed Cases of COVID 19 | ||||||
| R Square | F | df1 | df2 | Sig. | ||
| Logarithmic | .582 | 12.521 | 1 | 9 | .006 | |
| Compound | .821 | 41.153 | 1 | 9 | .000 | |
| Growth | .821 | 41.153 | 1 | 9 | .000 | |
| Exponential | .821 | 41.153 | 1 | 9 | .000 | |
| Logistic | .821 | 41.153 | 1 | 9 | .000 | |
Fig. 4The temporal distribution of deaths of COVID 19.
Fig. 5Model fitting in the prediction.
Performance of death rates of COVID 19 using various approaches.
| Model Summary and Parameter Estimates | |||||
|---|---|---|---|---|---|
| Dependent Variable: Deaths | |||||
| R Square | F | df1 | df2 | Sig. | |
| Logarithmic | .543 | 10.677 | 1 | 9 | .010 |
| Compound | .877 | 64.467 | 1 | 9 | .000 |
| Growth | .877 | 64.467 | 1 | 9 | .000 |
| Exponential | .877 | 64.467 | 1 | 9 | .000 |
| Logistic | .877 | 64.467 | 1 | 9 | .000 |
Fig. 6Age distribution of infection fatality ration per 1000.
Comparison of risk factors for death due to COVID 19.
| Predictive factors | N | CFR, n (%) | RR (95%) | |
|---|---|---|---|---|
| Age | 13909 | 829 (6) | 9.45 (8.09–11.04) | |
| 30763 | 194 (0.6) | |||
| Sex | Male | 22981 | 653 (2.8) | 1.67 (1.47–1.89) |
| Female | 21691 | 370 (1.7) | ||
| Any comorbidity | 5.86 (4.77–7.19) | |||
| Present | 5446 | 273 (5.0) | ||
| Absent | 15536 | 133 (0.9) | ||
| Health care worker | Yes | 1716 | 5 (0.3) | 0.12 (0.05–0.30) |
| No | 42956 | 1018 (2.4) | ||
| Hypertension | Yes | 2683 | 161 (6.0) | 4.48 (3.69–5.45) |
| No | 18299 | 245 (1.3) | ||
| Diabetes | Yes | 1102 | 80 (7.3) | 4.43 (3.49–5.61) |
| No | 19880 | 326 (1.6) | ||
| CVD | Yes | 873 | 92 (10.5) | 6.75 (5.40–8.43) |
| No | 20109 | 314 (1.6) | ||
| Cancer | Yes | 107 | 6 (5.6) | 2.93 (1.34–6.41) |
| No | 20875 | 400 (1.9) | ||
| Other factors | Respiratory disease | 3.43 (2.42–4.86) | ||
| Cerebrovascular disease | 5.34 (2.34–12.16) | |||
| Respiratory disease | 3.1 (2.6–4.2) | |||